Use examples to justify your response to each of the following questions: How can a rational function switch between positive and negative intervals without an x-intercept? . Why is this an important factor to think about when solving an inequality? • How would the intervals of the solution set differ between a polynomial inequality and a rational inequality?

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter7: Rational Expressions And Functions
Section7.6: Solve Rational Inequalities
Problem 376E: Create a rational inequality whose solution is (2][4,) .
Question
100%
Use examples to justify your response to each of the following
questions:
• How can a rational function switch between positive and negative
intervals without an x-intercept?
. Why is this an important factor to think about when solving an
inequality?
. How would the intervals of the solution set differ between a
polynomial inequality and a rational inequality?
Transcribed Image Text:Use examples to justify your response to each of the following questions: • How can a rational function switch between positive and negative intervals without an x-intercept? . Why is this an important factor to think about when solving an inequality? . How would the intervals of the solution set differ between a polynomial inequality and a rational inequality?
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